We prove a null controllability result for a parabolic problem with Neumann boundary conditions. We consider non smooth coefficients in presence of a strongly singular potential and a strongly degenerate coefficient, both vanishing at an interior point. This paper concludes the study of the Neumann case.

Fragnelli, G., Mugnai, D. (2019). Controllability of degenerate and singular parabolic problems: The double strong case with Neumann boundary conditions. OPUSCULA MATHEMATICA. ROCZNIK AKADEMIA GÓRNICZO-HUTNICZA IM. STANISłAWA STASZICA, 39(2), 207-225 [10.7494/OpMath.2019.39.2.207].

Controllability of degenerate and singular parabolic problems: The double strong case with Neumann boundary conditions

Fragnelli, Genni;
2019-01-01

Abstract

We prove a null controllability result for a parabolic problem with Neumann boundary conditions. We consider non smooth coefficients in presence of a strongly singular potential and a strongly degenerate coefficient, both vanishing at an interior point. This paper concludes the study of the Neumann case.
2019
Fragnelli, G., Mugnai, D. (2019). Controllability of degenerate and singular parabolic problems: The double strong case with Neumann boundary conditions. OPUSCULA MATHEMATICA. ROCZNIK AKADEMIA GÓRNICZO-HUTNICZA IM. STANISłAWA STASZICA, 39(2), 207-225 [10.7494/OpMath.2019.39.2.207].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11365/1279778